Construct · 1 fields · 1 citations
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In complex analysis and topology, the winding number, or index, of a closed curve about a point is the net number of times the curve travels counterclockwise around that point, a signed integer. For a contour it is computed by a line integral of the argument, and it underlies the argument principle and the residue theorem, counting enclosed zeros and poles. Ahlfors develops the index of a closed curve in this way. The referent is an integer invariant of a curve, which shares only the word with coils of wire in a machine.[1]
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